Noncommutative Black Holes, The Final Appeal To Quantum Gravity: A Review
Piero Nicolini

TL;DR
This review explores how noncommutative geometry modifies black hole models, leading to stable remnants and addressing singularities, with implications for quantum gravity and high-energy experiments like those at the LHC.
Contribution
It provides a comprehensive overview of noncommutative-inspired black hole solutions, highlighting their potential to resolve singularities and predict stable remnants, advancing quantum gravity research.
Findings
Noncommutative solutions eliminate black hole singularities.
Stable black hole remnants are predicted at zero temperature.
Implications for TeV-scale gravity and LHC experiments.
Abstract
We present the state of the art regarding the relation between the physics of Quantum Black Holes and Noncommutative Geometry. We start with a review of models proposed in the literature for describing deformations of General Relativity in the presence of noncommutativity, seen as an effective theory of Quantum Gravity. We study the resulting metrics, proposed to replace or at least to improve the conventional black hole solutions of Einstein's equation. In particular, we analyze noncommutative-inspired solutions obtained in terms of quasi-classical noncommutative coordinates: indeed because of their surprising new features, these solutions enable us to circumvent long standing problems with Quantum Field Theory in Curved Space and to cure the singular behavior of gravity at the centers of black holes. As a consequence, for the first time, we get a complete description of what we may…
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